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OCR A Level Chemistry A – Module 3 Periodic Table and Energy

3.2.3
Chemical
Equilibrium

Section 3.2.3 covers dynamic equilibrium in a closed system, le Chatelier’s principle for temperature, pressure and concentration, why a catalyst leaves the position of equilibrium unchanged, the techniques used to investigate equilibria, the industrial compromise between equilibrium and rate, and the equilibrium constant Kc: expressions, calculations from equilibrium concentrations and estimating the position of equilibrium from its size.

Exam Paper
Paper 1 & 3
H432/01 and H432/03
Specification Points
3.2.3 (a) – (g)
7 learning outcomes
Topic Parts
4 pages
Revision notes available
Exam Board
OCR A
H432 (2015 onwards)
Specification Coverage

3.2.3 Chemical Equilibrium – OCR A Level Chemistry A

The following OCR A learning outcomes state what candidates should be able to do. Wording is taken from the OCR A Level Chemistry A (H432) specification.

3.2.3 Chemical equilibrium

3.2.3(a)
explanation that a dynamic equilibrium exists in a closed system when the rate of the forward reaction is equal to the rate of the reverse reaction and the concentrations of reactants and products do not change
3.2.3(b)
le Chatelier’s principle and its application, for homogeneous equilibria, to deduce qualitatively the effect of a change in temperature, pressure or concentration on the position of equilibrium
3.2.3(c)
explanation that a catalyst increases the rate of both forward and reverse reactions in an equilibrium by the same amount, resulting in an unchanged position of equilibrium
3.2.3(d)
the techniques and procedures used to investigate changes to the position of equilibrium for changes in concentration and temperature
3.2.3(e)
explanation of the importance to the chemical industry of a compromise between chemical equilibrium and reaction rate in deciding the operational conditions
3.2.3(f)
expressions for the equilibrium constant, Kc, for homogeneous reactions and calculations of Kc from provided equilibrium concentrations
3.2.3(g)
estimation of the position of equilibrium from the magnitude of Kc